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8篇 您的检索式：作者名="Andrei VOLODIN"

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		题名	作者	年代	出处	被引量
	1	COMPLETE MOMENT CONVERGENCE FOR L^P-MIXINGALES显示文摘In this paper, the complete moment convergence for L^p-mixingales are studied.Sufficient conditions are given for the complete moment convergence for the maximal partial sums of B-valued L^p-mixingales by utilizing the Rosenthal maximal type inequality for B-valued martingale difference sequence, which extend and improve the related known works in the literature.	邱德华陈平炎 Volodin ANDREI	2017	Acta Mathematica Scientia2017，37，5：	3
	2	Limiting behavior for arrays of rowwise p* Mixing random variables显示文摘	Yongfeng Wu Chunhua Wang Andrei Volodin	2012	Lithuanian Mathematical Journal2012，52，2：	1
	3	On the almost sure growth rates of sum of lower negatively dependent nonnegative random variables 显示文摘	Oleg Klesov Andrew Rosalsky Andrei Ⅰ Volodin	2005	Statistics Probability Letters2005，71，：	1
	4	Limiting behaviour of moving average processes under cp-mixing assumption显示文摘	HEN Pingyan HU Tien-Chung Volodin Andrei	2009	Statistics & Probability Letters2009，79，1：	1
	5	Limiting behaviour of moving average processes under negative association assumption显示文摘	Chen Pingyan Hu Tienghung Andrei Volodin	2007	Theory of Probability and Mathematical Statistics (Teor Imovir ta Matem Statyst)2007，77，：	1
	6	A note on the rate of complete convergence for maximums of partial sums for moving average processes in Rademacher type Banach spaces显示文摘	Chen Pingyan Hu Tienghung Andrei Volodin	2006	Lobachevskii J Math2006，21，：	1
	7	On the Relationship Between the Baum-Katz-Spitzer Complete Convergence Theorem and the Law of the Iterated Logarithm显示文摘为 i.i.d Banach 珍视空间的随机的变量的一个序列 { X_nl n ≥ 1 } 并且积极常数的一个序列 { a_n;n ≥ 1 } ,在 Baum-Katz-Spitzercomplete 集中定理之间的关系和重申的对数的法律被调查。条件的集合被提供在下面它(ⅰ)limsup_( n →∞)( ‖S _n ‖)( /a_n ))<∞ a.s 和Σ_( n=1 )~∞ 1/n P ( ‖S _n ‖)/( a_n )≥ ε)<为所有ε 的∞ >为某经常的λ ∈ 的λ [ 0 ,∞)是相等的;一般来说,没有几何条件在内在的 Banach 空间被强加。推论被介绍,新结果甚至在真实值的随机的变量的情况中被获得。	De Li LI Andrew ROSALSKY Andrei VOLODIN	2007	Acta Mathematica Sinica,English Series2007，23，4：	0
	8	Wittmann Type Strong Laws of Large Numbers for Blockwise m-Negatively Associated Random Variables显示文摘In this paper, Wittmann type strong laws of large numbers for blockwise mnegatively associated random variables are established which extend and improve the related known works in the literature.	Guohui ZHANG Henar URMENETA Andrei VOLODIN	2016	Journal of Mathematical Research with Applications2016，36，2：	0

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